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| 1. RN: The Memoirs of Richard Nixon by Richard Nixon | |
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| 2. The Essential John Nash by John Nash | |
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Book Description From 1959 until his astonishing remission three decades later, the man behind the concepts "Nash equilibrium" and "Nash bargaining"--concepts that today pervade not only economics but nuclear strategy and contract talks in major league sports--had lived in the shadow of a condition diagnosed as paranoid schizophrenia. In the introduction to this book, Nasar recounts how Nash had, by the age of thirty, gone from being a wunderkind at Princeton and a rising mathematical star at MIT to the depths of mental illness. In his preface, Harold Kuhn offers personal insights on his longtime friend and colleague; and in introductions to several of Nash's papers, he provides scholarly context. In an afterword, Nash describes his current work, and he discusses an error in one of his papers. A photo essay chronicles Nash's career from his student days in Princeton to the present. Also included are Nash's Nobel citation and autobiography. The Essential John Nash makes it plain why one of Nash's colleagues termed his style of intellectual inquiry as "like lightning striking." All those inspired by Nash's dazzling ideas will welcome this unprecedented opportunity to trace these ideas back to the exceptional mind they came from. Reviews (12)
This book is largely a collection of Dr. Nash's own writings, each a significant contribution to mathematics or economics. Nash's papers are thoughtfully introduced and explained - thankfully so given the complexity of Nash's writings. Also included is Nash's own touching and revealing autobiography. The result is a compelling glimpse inside the thought processes of a genius - a beautiful mind indeed. Thanks to Harold Kuhn and Sylvia Nasar for pulling this wonderful collection together.
It is always easy to dismiss ideas as trivial after they have been discovered and have been put into print. This is apparently what John von Neumann did after discussing with Nash his ideas on noncooperative games, dismissing his ideas as a mere "fixed point theorem". At the time of course, the only game-theoretic ideas that had any influence were those of von Neumann and his collaborator, the Princeton economist Oskar Morgenstern. The rejection of ideas by those whose who hold different ones is not uncommon in science and mathematics, and, from von Neumann's point of view at the time, he did not have the advantage that we do of examining the impact that Nash's ideas would have on economics and many other fields of endeavor. Therefore, von Neumann was somewhat justified, although not by a large measure, in dismissing what Nash was proposing. Nash's thesis was relatively short compared to the size on the average of Phd theses, but it has been applied to many areas, a lot of these listed in this book, and others that are not, such as QoS provisioning in telecommunication and packet networks. The thesis is very readable, and employs a few ideas from algebraic topology, such as the Brouwer fixed point theorem. The paper on real algebraic manifolds though is more formidable, and will require a solid background in differential geometry and algebraic geometry. However, from a modern point of view the paper is very readable, and is far from the sheaf and scheme-theoretic points of view that now dominate algebraic geometry. It is interesting that Nash was able to prove what he did with the concepts he used. The result could be characterized loosely as a representation theory employing algebraic analytic functions. These functions are defined on a closed analytic manifold and serve as well-behaved imbedding functions for the manifold, which is itself analytic and closed. These manifolds have been called 'Nash manifolds' in the literature, and have been studied extensively by a number of mathematicians. I first heard about John Nash by taking a course in algebraic topology and characteristic classes in graduate school. The instructor was discussing the imbedding problem for Riemannian manifolds, and mentioned that Nash was responsible for one of the major results in this area. His contribution is included in this book, and is the longest chapter therein. Here again, the language and flow of Nash's proof is very understandable. This is another example of the difference in the way mathematicians wrote back then versus the way they do now. Nash and other mathematicians of his time were more 'wordy' in their presentations, and this makes the reading of their works much more palatable. This is to be contrasted with the concisness and economy of thought expressed in modern papers on mathematics. These papers frequently employ a considerable amount of technical machinery, and thus the underlying conceptual foundations are masked. Nash explains what he is going to do before he does it, and this serves to motivate the constructions that he employs. His presentation is so good that one can read it and not have to ask anyone for assistance in the understanding of it. This is the way all mathematical papers should be written, so as to alleviate any dependence on an 'oral tradition' in mathematical developments. Nash's proof illuminates nicely just what happens to the derivatives of a function when the smoothing operation is applied. The smoothing operator consists of essentially of extending a function to Euclidean n-space, applying a convolution operator to the extended function, and then restricting the result to the given manifold. Nash gives an intuitive picture of this smoothing operator as a frequency filter, passing without attenuation all frequencies below a certain parameter, omitting all frequencies above twice this parameter, and acting as a variable attenuator between these two, resulting in infinitely smooth function of frequency. The next stage of the proof of the imbedding theorem is more tedious, and consists of using the smoothing operator and what Nash calls 'feed-back' to construct a 'perturbation device' in order to study the rate of change of the metric induced by the imbedding. Nash's description of the perturbation process is excellent, again for its clarity in motivating what he is going to do. The feed-back mechanism allows him to get a handle of the error term in the infinitesimal perturbation, isolating the smoother parts first, and handling the more difficult parts later. Nash reduces the perturbation process to a collection of integral equations, and then proves the existence of solutions to these equations. A covariant symmetric tensor results from these endeavors, which is CK-smooth for k greater than or equal to 3, and which represents the change in the metric induced by the imbedding of the manifold. The imbedding problem is then solved for compact manifolds by proving that only infinitesimal changes in the metric are needed. The non-compact case is treated by reducing it to the compact case. The price paid for this strategy is a weakening of the bound on the required dimension of the Eucliden imbedding space. The last chapter concerns Nash's contribution to nonlinear partial differential equations. I did not read this chapter, so I will omit its review.
Professor Nash's story was brought to life by the movie, this book shows why. One day his manifold theory will rule! ;)
There is even something in the book for non-mathematical types: Sylvia Nasar's Introduction and the autobiographical essay (Chapter Two). But for me the greatest interest resided in the remaining chapters: 4-11. Of these, I particularly enjoyed reading the original presentation of Nash's Thesis on 'Non-Cooperative Games' (Chapter 6), and was fascinated not only with the air-tight logic of his proofs, but the use of hand written-in symbols. Of course, Chapter 7 is just the re-hashing of Ch. 6, but in proper type-set form, rather than Nash's original script. But - give me the former any day! Reading the original form and format almost made me feel like Nash's Thesis aupervisor, including the same excitement of a new discovery! Chapter 8 'Two person Cooperative Games' nicely extends the mathematical basis to cover this species of interaction.(And in many ways, people will find the cooperative game model easier to understand than the non-cooperative). Chapter 9 is important because it delves into the issue of parallel control, and logical functions such as used in high speed digital computers. This chapter was of much interest to me since particular aspects of parallel control figured in my own model of consciousness - recently presented in Chapter Five of my book, 'The Atheist's Handbook to Modern Materialism'. Astute readers who read both books will quickly see the analog between the Schematic of Logical Unit Function (p. 122) and my own Figure 5-13 ('Development of Neural Assemblies', p. 156). I enjoyed Chapter 10, 'Real Algebraic Manifolds' because of my ongoing interest in Algebraic Topology, and especially homology and homotopy theory. In his chapter, Nash presents a cornucopia of methods for representation, which I am still playing with for different manifolds. Chapter 11, 'The Imbedding Problem for Riemannian Manifolds', is a delight for anyone familiar with Einstein's General Relativity, or even differential geometry. When you read through this chapter, you also will understand why Nash is still very interested (and involved) in research to do with general relativity and cosmology. Particularly fun for me was his section on 'Smoothing of Tensors' (p. 163) and 'Derivative Size Concept for Tensors' (p. 164). Chapter 12, 'Continuity of Solutions of Parabolic and Elliptic Equations' is like 'dessert' for anyone who is intensely interested (as I am) in modular functions, which themselves are related intimately to elliptic equations. In short, I think this book has something for both mathematicians and non-math types alike. Obviously, the former are likely to get more out of it, so the question the latter group must ask is whether the purchase is worth satiating their curiosity about Nash. I know how I would answer, even if I couldn't tell a derivative from a differential. However, this book can be read on all kinds of levels, and that's the beauty of it. ... Read more | |
| 3. The White House Years by Henry A. Kissinger | |
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| 4. The Wit & Wisdom of Winston Churchill by James C. Humes, Richard M. Nixon | |
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Book Description Reviews (19)
Humes first brings to light many of the great thoughts of Churchill in "Observations and Opinions." Humes classifies key words alphabetically without giving context so that readers can easily find a quote of their liking about a specific subject. Some readers might get frustrated about it if they are not familiar with the key milestones in the life and career of Churchill. These readers can read books such as "Churchill a Life", "Churchill a Study in Greatness", "Clementine Churchill The Biography of a Marriage" or "Winston and Clementine The Personal Letters of the Churchills" to fill in the gaps in their knowledge of Churchill for that purpose. Humes forges ahead in a similar way in "Orations and Perorations", "Coiners of Phrases", "Saints and Sinners" and "Escapades and Encounters." In these sections, Humes is usually very good at giving his audience the context so that readers better understand where Churchill was coming from. Hours of fun and laughter are virtually guaranteed, especially in "Escapades and Encounters." Churchill's witticism, wisdom and oratory probably reached their climax in the faithful summer of 1940 when Britain stood alone against the Nazi monster. Churchill galvanized by his words and actions the civilized world to soldier on when the horizon seemed hopelessly bleak. As President Franklin Roosevelt said to his aide Harry Hopkins after listening to one of Churchill's radio broadcasts during that period: "As long as that old bastard is in charge, Britain will never surrender." The words of Churchill will continue to resonate for a long time in the heart and soul of humanity. Churchill's words will further shine like diamonds in the night when humanity loses hope from time to time.
There are all the favorites here: the Lady Nancy Astor tea story, the acerbic prepositional rejoinder to the supercilious editing of an assistant, the choice between sherry and adultery, and so on. More importantly, one begins to acquire a notion of the extent to which Churchill, as Shakespeare before him did, has shapped our language, our thoughts, and our clichés: "trade no aid", Iron Curtain, and "blood, sweat, and tears." Every page is a gem, and this is the perfect book for bed or bathroom, if you are a lover of words, wit, and Winston. p.s. The very nice, concise introduction by Richard M. Nixon is a quirky little joy as well. ... Read more | |
| 5. Nietzsche : The Man and his Philosophy by R. J. Hollingdale | |
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| 6. Nietzsche: Volumes One and Two : Volumes One and Two (Nietzsche, Vols. I & II) by Martin Heidegger | |
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Now I will agree with the majority of Kaufmann's arguments against Heidegger, including the fact that the man was an active Nazi, a party member and an active advocate of a totalitarian atmosphere imposed at the University he taught at. And it must be noted; there is no anti-semtic writing here, there is only deep and profound analytic treatment of Nietzsche. Despite all of Kaufmann's valid criticisms and objectifications, I find Heidegger's Nietzsche, both mesmerizing, thought provoking and soul stirring. One needs to recognize this book is Heidegger, not Nietzche and Heidegger is a deep analytical thinker, whereas, Nietzche was both philosophical and poetic and top it all off, psychological. It takes a man like Heidegger to give it the philosophical, analytical style. Perhaps it is bias and to a degree "scandalous," as Kaufmann so brazenly claims, but to ignore these volumes would be foolish. For me, Heidegger's work is monumental and inspirational. If one reads Heidegger with discernment and awareness, then the four volumes of Nietzche are most beneficial and most certainly worth the read, not to pass in one's study of Nietzsche. In particular the study of the "Will to Power as Art," where the truth is an error since art is the becoming and truth is always the become that is becoming in self positing, in artistic creativity of thought, the affixation on an apparition. And Heidegger's analytical explanation of Nietzsche's "Eternal Return" are far worth this read. Also in line with this, is the explanation of Kaufmann in Nietzsche's Will To Power; not being self-preservation of Spinoza, nor pleasure principle of Freud, but of power, the power of the self-positing and creative center, not the power that dictates over others, which has been administered by totalitarian and authoritarian governments. In addition to Kaufmann and Heidegger, Also excellent books:
A fair criticism of this book might note that Heidegger draws parallels between Nietzsche and himself (Being and Time: being = will to power; time = eternal return), and that this suggests he may be reading more than is really there. But considering how cryptic some of the original writings are, he'd almost have to. In his own defense, Heidegger does all his thinking right before our eyes, so to speak, and I'm satisfied that any possible invention on his part is true to the original concepts. Where this book really shines is in its handling of the eternal return. This is Nietzsche's most troubling idea, and many commentators treat it as mere novelty and move on. I must confess that I used to think it was Nietzsche's Achilles' heel; a sort of personal fancy that he worked into the background for giggles. But Heidegger proves the opposite to be true. It is really the mature fruit of Nietzsche's whole project; and along with the will to power, a truly exciting and profound view of the phenomena of life.
D.F. Krell provides wonderful insights in his essary in this collection and he provides a wonderful translation. If you would like to dig deeper in Nietzsche's past, I suggest reading D.F. Krell's book "The Good European" as this is a very beautiful book and well written! ... Read more | |
| 7. A Beautiful Mind : A Biography of John Forbes Nash, Jr. by Sylvia Nasar | |
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Amazon.com Economist and journalist Sylvia Nasar has written a biography of Nash that looks at all sides of his life. She gives an intelligent, understandable exposition of his mathematical ideas and a picture of schizophrenia that is evocative but decidedly unromantic. Her story of the machinations behind Nash's Nobel is fascinating and one of very few such accounts available in print (the CIA could learn a thing or two from the Nobel committees). This highly recommended book is indeed "a story about the mystery of the human mind, in three acts: genius, madness, reawakening." --Mary Ellen Curtin Reviews (253)
Where Nash is weak is in her descriptions of mathematical formulae. She does not appear to have any real understanding of the mathematics and I would have thought a plain English explanation of his work would have strengthened the biography. I got a little frustrated that she did not tackle this task. Yet it is perhaps a measure of Nash's genius that the ideas are so complex they cannot be easily reduced to a paragraph. Still she could have tried harded in this area. Nasar tends to get around this problem, by getting another expert to describe the brilliance of the idea, rather than the mathemtical idea itself. Based on my own experiences with people with schizophrenia, Nash's recovery is remarkable and this is the section is probably the most interesting, perhaps because it is so startling. Even after reading the biogrpahy, I still find it hard to believe that someone could recover given the severity of the illness, so it gives some hope to people who suffer this disability and those close to them. An absorbing biography and close to a great one.
Naturally introverted, even at a young age, Nash was described as being "bookish and slightly odd." His mother had him reading by the time he was four and instead of coloring books, his father gave him science books to read. But despite his parents' efforts, the young Nash was prone to daydreaming in school, which led his teachers to describe him as an underachiever. A loner and the ultimate nerd, his best friends were books, his bedroom resembled a science lab, he was always the last to be chosen for baseball, and at a school dance, he danced with chairs rather than girls. Although his elementary school math teachers complained he couldn't do the work, his mother noticed he wasn't following the teachers' instructions because he had devised a simpler way of solving the problems. By high school, he was deciphering problems his chemistry teacher wrote on the blackboard, without using pencil or paper. In college, his math professors would call on Nash when they themselves ran into problems solving complex equations they were presenting to their classes. But together with his brilliance were eccentricities that became more evident as Nash aged. Those close to him characterized him as "disconnected" and "deeply unknowable." He had little use for textbooks and was known for solving difficult (and often previously unsolvable) problems using "no references but his own mind." His peers called the results he was able to obtain "beautiful" and "striking", perhaps his greatest achievement being his work on game theory, which led to a Nobel Prize for economics in 1994. He possessed a true love of discovery - while swimming with a friend in California, the two were dragged out to sea by an undercurrent and nearly drowned. Finally reaching shore exhausted, the friend was grateful for surviving while Nash, after briefly catching his breath, re-entered the surf exclaiming, "I wonder if that was an accident. I think I'll go back in and see." Nash was in California during the Cold War working for the internationally famous think tank known as the RAND Corporation. Funded by the U.S. Air Force, RAND was populated by "the best minds in mathematics, physics, political science, and economics." Their principle focus was developing strategies to deter - or if that failed, to win - a nuclear war against Russia. Suddenly, the game theory Nash had been intrigued by at Princeton had a practical application, for war is the ultimate game of conflict. Years later, a more profitable application would be the FCC's $7-billion sale of cell phone air space to competing communications conglomerates. Possibly the oddest in an odd bunch of ducks, Nash's math colleagues over the years included a professor who used a mathematical formula to select his suits; the manic-depressive Norbert Wiener (the founder of cybernetics), who was known to say such things as "When we met, was I walking to the faculty club or away from it? For in the latter case I've already had my lunch"; and others who were "beset by shyness, awkwardness, strange mannerisms, and all kinds of physical and psychological tics.'" By the age of 30 it became apparent Nash was more than just eccentric as he started to display symptoms of paranoid schizophrenia; behaving suspiciously, becoming suspect of others, and finally announcing that "abstract powers from outer space" were communicating with him through encrypted messages printed in the New York Times and broadcast by radio stations. He developed "an obsession with the stock and bond markets," investing his mother's savings, convinced he could outsmart the markets and earn a profit. Instead, the results were "disastrous, to say the least." He was offered a prestigious chair in the mathematics department at the University of Chicago - something he had long strived for - but in response the chairman of the department received a strange letter from Nash declining the offer since he had decided to become the "Emperor of Antarctica" instead. Eventually, his illness required long periods of hospitalization while he endured drug and insulin shock therapy, with the result being the loss of a considerable portion of his memory. When an associate came to visit during one of his hospital stays, Nash mused, "What if they don't let me out until I'm NORMAL?" Although Nash shared some exquisite company, at one point being hospitalized with the poet Robert Lowell, on the whole he was slightly atypical of the average mental patient. Most don't work on a paper on fluid dynamics while institutionalized, and he took some ribbing for this. Nasar notes an instance when another patient remarked, "Professor, let me show you how one uses a broom." Despite his illness, the math community rallied around Nash. A colleague remembers, "Everybody wanted to help [him]. His was a mind too good to waste." By 1990, his illness had gone into remission and he was able to stop taking antipsychotic drugs, while learning to separate rational thinking from delusional thinking. In spite of his amazing recovery, awarding him with the Nobel Prize was a contentious issue due to his history of schizophrenia. But once awarded, there was resolve that the right decision had been made about a very worthy individual. One committee member recalls, "We resurrected him in a way. It was emotionally satisfying." Soon after it was announced he had won, Nash half-joked "he hoped that getting the Nobel would improve his credit rating because he really wanted a credit card." Nasar's engaging account of Nash's life and work is both comprehensive and well-written. It is highly recommended reading if you're looking for the full story.
John Nash, a mathematical genius, had many ups and downs in his life, including a diagnosed mental illness and various social problems that made his life painful and complicated. His Nobel-prize winning work occurred while he was writing his dissertation at Princeton. He was not recognized until later in his life for his ground-breaking contribution to "game theory". His story is one not only of his incredible gift, mental illness and remission, but really one of personal victory. In the end, he learns to live in harmony with those around him doing what he enjoyed most. One of my most recent favorites!
well this book has been well commented on so i'll try to keep this brief. first, it is fact that many great mathematicians develop some sort of mental illness (it happened to kurt godel, georg cantor, and even issac newton). nash, then, is not really an unusual case. what does make him interesting, then, is the fact that he had "reawakened" from his illness and continued to do math in his old age. such among mathematic circles is very rare. and his math is indeed great. nash's ability to solve problems concerning manifolds and other topological spaces is still making waves in math today. the layman unfortunately, like nasar, doesn't appreciate this fully, which is a shame. i would have liked to get a mathematician's view on johnny's life. but, as a pop bio, it's not too bad. i agree with other reviews that it contained too much minute detail, and her references to nash looking like a golden god were overstated and a bit offputting. i wouldn't be surprised if nasar was really in love with nash. (she might have dedicated her book to alicia to subdue any suspicions of that sort.) in the end, though, we see the life of one of the greatest modern mathematicians, through triumph and tribulation, which was the ultimate goal of the book. i would recommend this book to some and not to others. ... Read more | |
| 8. The Cambridge Companion to Nietzsche (Cambridge Companions to Philosophy) | |
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| 9. Golf & Life by Jack Nicklaus, John Tickell | |
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| 10. Nietzsche: Volumes Three and Four : Volumes Three and Four (Nietzsche, Vols. III & IV) by Martin Heidegger | |
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This is a lengthy book, and concentrates on Nietzsche's work "The Will to Power". Space therefore prohibits a detailed review, but some of the more interesting discussions by the author include: 1. The classifying of Nietzsche as being the "last metaphysician" of the West. The author believes that his thought was a consummation of Western philosophy, and that the will to power is an appreciation of the decision that must be made as to whether the this final age is the conclusion of Western history or a prelude to another beginning. Nietzsche wanted philosophy to not shy away from the predicament it found itself in. Therefore the author encourages philosophers to not merely "toy" with philosophical thoughts, as this will place them merely at the boundary of the set of important philosophical issues. The will to power is a sign of courage that consists of shedding one's reservations, and in recognizing the stakes in the issues at hand. 2. The reading of Nietzsche as someone who believed that the essence of life is in "self-transcending enhancement", and not in Darwinian struggle. Value is to be equated with the enhancement of life. 3. The author's overview and explanation, and deduction of what "truth" meant for Nietzsche. Truth can become a "de-realization" and a hindrance to life, and therefore not be condition of life, and thus not a value. But for the author, Nietzsche wants to overcome nihilism, and this implies therefore that there must be a value greater than truth. And what is this value? It is art, says Nietzsche, which is "worth more than truth". 4. The author's discussion of the alleged biologism of Nietzsche. A reading of Nietzsche might tempt one to conclude that he was, but the author cautions that such a characterization of his writings would be unfounded. One must not base an understanding on mere impressions, and "unlearn" the abuse that has been leveled against the "catchword" called "biologism". The author therefore suggests that we must learn to "read". 5. The description of Nietzsche's epistemology as "schematizing a chaos". For Nietzsche, this schematizing is an act of imposing upon chaos as much regularity and as many forms as our practical needs require. This is an interesting move, for is the characterization of something as chaotic itself subject to the imposition of this regularity? But the author is certainly aware of this problem, for he discusses in detail the Nietzschean concept of chaos. His reading of Nietzsche in this regard is that chaos does not mean confusion or the removal of all order. It rather means that order is concealed, and is not understood immediately. Most eloquently, the author describes the Nietzschean epistemology as a "stream that in its flow first creates the banks and turns them toward each other in a more original way than a bridge ever would." Such a concept of knowledge may seem poetic and too ephemeral to support what is needed for activities such as science and technology, and this is correct. 6. The discussion of Nietzsche's stand on the law of contradiction. Heidegger reads Nietzsche as holding to (without an explicit admission on Nietzsche's part) an Aristotelian notion of this law, saying in effect that taking the position that the law of contradiction is the highest of all principles demands an answer to the question of what sorts of assertions it already fundamentally presupposes. Again following Aristotle, Heidegger uses 'Being" in his most powerful sense here, as it is 'Being' that has its presence and in permanence. This means that beings represented as such will take into account these two requirements via being "at the same time" and "in the same respect". But this permanence is disregarded when an individual makes a contradiction. It is a loss of memory about what is to be grasped in a "yes" and "no". Such an activity will not be harmless, says Heidegger, as one day its catastrophic consequences will be manifested. Heidegger sums up the law of noncontraction as that the "essence of beings consists in the constant absence of contradiction". Further, Heidegger says, Nietzsche's interpretation of the law of contraction is one of an "imperative". This means that its use is a declaration of "what is to count" and follows Nietzsche's conception of truth as a "holding-to-be-true". Nietzsche therefore says that "not being able to contradict is proof of an incapacity, not of a 'truth.'"
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| 11. Forgotten Fatherland: The Search for Elisabeth Nietzsche by Ben MacIntyre | |
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At one point, he claims that Nietzsche's idea of the "superman" is "a concept intended to inspire but one which would develop sinister overtones in the wrong hands." This begs several questions: Whose are the right hands? How many people read--and believe-- Nietzsche without considering themselves to be at least larval supermen? Why should anyone be surprised when a philosopher who "rejected Christian morality and all other ideologies with moral imperatives," who claimed that "man should be trained for war and woman for the recreation of the warrior," and who trumpeted the obligation of the self-styled strong to stamp out the "weak" is well received among brutal eugenicists with a lust for military power? I would think that a necessary competence for a career in philosophy would be to possess some slight awareness of the practical implications of one's ideas. MacIntyre makes a convincing argument that Elisabeth Nietzsche was responsible for trying to pass her brother off as a rabid anti-Semite, but leaves one wondering precisely what benign effects Nietzsche's own drab and cruel political thought was supposed to have had on the world. Nietzsche would surely have rejected the notion that he was dealing in abstractions, so it seems disingenuous to treat his political notions as some form of Platonic ideal. MacIntyre's confusion is especially evident when, after praising Nietzsche for freeing mankind from the tyranny of false morality, he calls the Nazis "moral cripples"...beyond good and evil indeed!
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| 12. Nietzsche: Life As Literature by Alexander Nehamas | |
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You may not agree with Mr. Nehamas's interpretation on Nietzsche, but you have to off-cap to Nehamas's striking originality.
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| 13. JACK NICKLAUS by Jack Nicklaus | |
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